著者
村上 隆
出版者
日本行動計量学会
雑誌
行動計量学 (ISSN:03855481)
巻号頁・発行日
vol.49, no.1, pp.43-62, 2022 (Released:2022-11-10)
参考文献数
29

Social survey questionnaires tend to be large numbers of items with diverse content. Hence, irrespective of the quantification procedure used, the quantitative dimensions obtained may be quite large. In the usual applications of multiple correspondence analysis (MCA), however, three-dimensional solutions are the most complex interpretations typically employed. Orthonormal principal component analysis (OPCA) for categorical variables (Murakami, 2020) was devised to interpret large-dimensional quantities of information in categorical variables. In this study OPCA is applied to survey data obtained from spectators at a Japanese professional baseball stadium. Six interpretable components are derived, and mean differences of component scores among four demographic groups are found. From the simple structure attained by rotation of the matrix of weights, it became possible to draw scatter plots between specified components. A few plots between uncorrelated but nonlinearly related components suggested that so-called horseshoe phenomena are not necessarily mathematical artifacts but may reflect empirical properties.

言及状況

外部データベース (DOI)

Twitter (3 users, 27 posts, 7 favorites)

【新着論文】村上隆,多重対応分析と正規直交主成分分析,行動計量学,2022,49巻,1号,p.43-62 https://t.co/9ztgQY1qQe
【新着論文】村上隆,多重対応分析と正規直交主成分分析,行動計量学,2022,49巻,1号,p.43-62 https://t.co/9ztgQY1qQe
【新着論文】村上隆,多重対応分析と正規直交主成分分析,行動計量学,2022,49巻,1号,p.43-62 https://t.co/9ztgQY1qQe
【新着論文】村上隆,多重対応分析と正規直交主成分分析,行動計量学,2022,49巻,1号,p.43-62 https://t.co/9ztgQY1qQe
【新着論文】村上隆,多重対応分析と正規直交主成分分析,行動計量学,2022,49巻,1号,p.43-62 https://t.co/9ztgQY1qQe
【新着論文】村上隆,多重対応分析と正規直交主成分分析,行動計量学,2022,49巻,1号,p.43-62 https://t.co/9ztgQY1qQe
【新着論文】村上隆,多重対応分析と正規直交主成分分析,行動計量学,2022,49巻,1号,p.43-62 https://t.co/9ztgQY1qQe
【新着論文】村上隆,多重対応分析と正規直交主成分分析,行動計量学,2022,49巻,1号,p.43-62 https://t.co/9ztgQY1qQe
【新着論文】村上隆,多重対応分析と正規直交主成分分析,行動計量学,2022,49巻,1号,p.43-62 https://t.co/9ztgQY1qQe
【新着論文】村上隆,多重対応分析と正規直交主成分分析,行動計量学,2022,49巻,1号,p.43-62 https://t.co/9ztgQY1qQe
【新着論文】村上隆,多重対応分析と正規直交主成分分析,行動計量学,2022,49巻,1号,p.43-62 https://t.co/9ztgQY1qQe
【新着論文】村上隆,多重対応分析と正規直交主成分分析,行動計量学,2022,49巻,1号,p.43-62 https://t.co/9ztgQY1qQe
【新着論文】村上隆,多重対応分析と正規直交主成分分析,行動計量学,2022,49巻,1号,p.43-62 https://t.co/9ztgQY1qQe
【新着論文】村上隆,多重対応分析と正規直交主成分分析,行動計量学,2022,49巻,1号,p.43-62 https://t.co/9ztgQY1qQe
【新着論文】村上隆,多重対応分析と正規直交主成分分析,行動計量学,2022,49巻,1号,p.43-62 https://t.co/9ztgQY1qQe
【新着論文】村上隆,多重対応分析と正規直交主成分分析,行動計量学,2022,49巻,1号,p.43-62 https://t.co/9ztgQY0T0G
【新着論文】村上隆,多重対応分析と正規直交主成分分析,行動計量学,2022,49巻,1号,p.43-62 https://t.co/9ztgQY0T0G
【新着論文】村上隆,多重対応分析と正規直交主成分分析,行動計量学,2022,49巻,1号,p.43-62 https://t.co/9ztgQY1qQe
【新着論文】村上隆,多重対応分析と正規直交主成分分析,行動計量学,2022,49巻,1号,p.43-62 https://t.co/9ztgQY1qQe
【新着論文】村上隆,多重対応分析と正規直交主成分分析,行動計量学,2022,49巻,1号,p.43-62 https://t.co/9ztgQY1qQe
【新着論文】村上隆,多重対応分析と正規直交主成分分析,行動計量学,2022,49巻,1号,p.43-62 https://t.co/9ztgQY1qQe
【新着論文】村上隆,多重対応分析と正規直交主成分分析,行動計量学,2022,49巻,1号,p.43-62 https://t.co/9ztgQY1qQe
【新着論文】村上隆,多重対応分析と正規直交主成分分析,行動計量学,2022,49巻,1号,p.43-62 https://t.co/9ztgQY1qQe
【新着論文】村上隆,多重対応分析と正規直交主成分分析,行動計量学,2022,49巻,1号,p.43-62 https://t.co/9ztgQY1qQe
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